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Paper detail

Body of constant width with minimal area in a given annulus

In this paper we address the following shape optimization problem: find the planar domain of least area, among the sets with prescribed constant width and inradius. In the literature, the problem is ascribed to Bonnesen, who proposed it in \cite{BF}. In the present work, we give a complete answer to the problem, providing an explicit characterization of optimal sets for every choice of width and inradius. These optimal sets are particular Reuleaux polygons.

preprint2021arXivOpen access
Antoine HenrotIlaria Lucardesi
math.MGmath.OC
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Antoine HenrotIlaria Lucardesi

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